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- Q5469965 subject Q8637546.
- Q5469965 abstract "In mathematics, formal moduli are an aspect of the theory of moduli spaces (of algebraic varieties or vector bundles, for example), closely linked to deformation theory and formal geometry. Roughly speaking, deformation theory can provide the Taylor polynomial level of information about deformations, while formal moduli theory can assemble consistent Taylor polynomials to make a formal power series theory. The step to moduli spaces, properly speaking, is an algebraization question, and has been largely put on a firm basis by Artin's approximation theorem.A formal universal deformation is by definition a formal scheme over a complete local ring, with special fiber the scheme over a field being studied, and with a universal property amongst such set-ups. The local ring in question is then the carrier of the formal moduli.".
- Q5469965 wikiPageWikiLink Q1003025.
- Q5469965 wikiPageWikiLink Q1137206.
- Q5469965 wikiPageWikiLink Q1417809.
- Q5469965 wikiPageWikiLink Q3685258.
- Q5469965 wikiPageWikiLink Q395.
- Q5469965 wikiPageWikiLink Q449470.
- Q5469965 wikiPageWikiLink Q4801169.
- Q5469965 wikiPageWikiLink Q5251702.
- Q5469965 wikiPageWikiLink Q5469967.
- Q5469965 wikiPageWikiLink Q648995.
- Q5469965 wikiPageWikiLink Q658429.
- Q5469965 wikiPageWikiLink Q845677.
- Q5469965 wikiPageWikiLink Q8637546.
- Q5469965 comment "In mathematics, formal moduli are an aspect of the theory of moduli spaces (of algebraic varieties or vector bundles, for example), closely linked to deformation theory and formal geometry. Roughly speaking, deformation theory can provide the Taylor polynomial level of information about deformations, while formal moduli theory can assemble consistent Taylor polynomials to make a formal power series theory.".
- Q5469965 label "Formal moduli".